Smooth feasible solutions to a dual Monge-Kantorovich problem and their application to the best approximation and mathematical economics problems

DOI10.1134/S1064562408020300zbMath1155.65056OpenAlexW2052684737MaRDI QIDQ951721

Vladimir L. Levin

Publication date: 27 October 2008

Published in: Doklady Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1134/s1064562408020300

zbMATH Keywords

Monge-Kantorovich problembest approximation problemexistence of smooth solutionssmooth utility functions

Mathematics Subject Classification ID

Decision theory (91B06) Nonlinear programming (90C30) Numerical optimization and variational techniques (65K10) Utility theory (91B16) Programming in abstract spaces (90C48) Individual preferences (91B08) Existence theories for problems in abstract spaces (49J27)

Related Items (1)

Smooth feasible solutions to a dual Monge–Kantorovich problem with applications to best approximation and utility theory in mathematical economics

Cites Work

• Some applications of set-valued mappings in mathematical economics
• Representations of preference orderings
• Continuous linear representability of binary relations

This page was built for publication: Smooth feasible solutions to a dual Monge-Kantorovich problem and their application to the best approximation and mathematical economics problems